Question

State whether True or False.
The H.C.F. and L.C.M. of:

$3a^2{b}^{2}c,6a^{3}b$ and $a^3{b}^2{c}^3$ is $a^{2}b;6a^3{b}^2{c}^3$
If true then enter $1$ and if false then enter $0$

Answer 1

Factorizing $3a^2{b}^{2}c,6a^{3}b$ and $a^3{b}^2{c}^3$

$3a^2{b}^{2}c=3\times a^2\times b^2\times c$

$6a^{3}b=6\times a^3\times b$

$a^3{b}^2{c}^3=a^3\times b^2\times c^3$

H.C.F. $=a^2\times b=a^{2}b$

L.C.M. $=6\times a^3\times b^2\times c^3=6a^3{b}^2{c}^3$